本帖最后由 Treenewbee 于 2023-2-9 17:29 编辑
1000之内的{N,G(N), [(π(N))^2/N]},其中G(N)<[(π(N))^2/N]的序列:
{8,1,2},{12,1,2},{20,2,3},{32,2,3},{38,2,3},{44,3,4},{52,3,4},{56,3,4},{62,3,5},{68,2,5},{80,4,6},{86,5,6},{88,4,6},{92,4,6},{94,5,6},{98,3,6},{104,5,7},{110,6,7},{116,6,7},{118,6,7},{122,4,7},{124,5,7},{128,3,7},{134,6,7},{136,5,7},{140,7,8},{146,6,7},{148,5,7},{152,4,8},{158,5,8},{164,5,8},{166,6,8},{172,6,8},{176,7,9},{178,7,8},{182,6,9},{184,8,9},{188,5,9},{190,8,9},{194,7,9},{200,8,10},{202,9,10},{206,7,10},{208,7,10},{212,6,10},{214,8,10},{218,7,10},{220,9,10},{224,7,10},{226,7,10},{230,9,10},{232,7,10},{236,9,11},{238,9,10},{242,8,11},{244,9,11},{248,6,11},{250,9,11},{254,9,11},{256,8,11},{260,10,11},{262,9,11},{266,8,11},{268,9,11},{272,7,12},{274,11,12},{278,7,12},{284,8,13},{286,12,13},{290,10,12},{292,8,12},{296,8,12},{298,11,12},{302,9,12},{304,10,12},{308,8,12},{314,9,13},{316,10,13},{320,11,13},{322,11,13},{326,7,13},{328,10,13},{332,6,13},{334,11,13},{338,9,13},{344,10,13},{346,9,13},{350,13,14},{352,10,13},{356,9,14},{358,10,14},{362,8,14},{368,8,14},{374,10,14},{376,11,14},{380,13,14},{382,10,14},{386,12,14},{388,9,14},{392,11,15},{394,11,15},{398,7,15},{400,14,15},{404,11,15},{406,13,15},{410,13,15},{412,11,15},{416,10,15},{418,11,15},{422,11,15},{424,12,15},{428,9,15},{430,14,15},{434,13,16},{436,11,16},{440,14,16},{442,13,16},{446,12,16},{448,13,16},{452,12,16},{454,12,16},{458,9,16},{464,12,17},{466,13,17},{470,15,17},{472,13,17},{476,14,17},{478,11,17},{482,11,17},{484,14,17},{488,9,17},{494,13,17},{496,13,17},{500,13,18},{502,15,17},{506,15,18},{508,14,18},{512,11,18},{514,14,18},{518,11,18},{520,17,18},{524,11,18},{526,15,18},{530,14,18},{532,17,18},{536,13,18},{538,14,18},{542,10,18},{544,13,18},{548,11,18},{554,11,18},{556,11,18},{562,14,18},{566,13,18},{568,13,18},{572,11,19},{574,16,19},{578,12,19},{584,12,19},{586,13,19},{590,16,19},{592,15,19},{596,12,19},{598,15,19},{602,12,20},{604,14,20},{608,13,20},{614,15,20},{616,19,20},{620,18,20},{622,17,20},{626,12,20},{628,16,20},{632,10,20},{634,14,20},{638,15,20},{640,18,20},{644,17,21},{646,16,21},{652,15,21},{656,13,21},{658,19,21},{662,14,22},{664,16,22},{668,11,21},{674,15,22},{676,17,22},{680,21,22},{682,16,22},{686,16,22},{688,16,22},{692,11,22},{694,19,22},{698,14,22},{704,18,22},{706,19,22},{710,16,22},{712,17,22},{716,14,22},{718,15,22},{722,14,22},{724,15,22},{728,15,22},{730,21,22},{734,15,23},{736,19,22},{740,18,23},{742,19,23},{746,18,23},{748,19,23},{752,14,23},{754,17,23},{758,15,23},{760,21,23},{764,17,23},{766,17,23},{772,18,23},{776,16,24},{778,15,24},{782,14,24},{784,18,23},{788,15,24},{790,22,24},{794,17,23},{796,14,23},{800,21,24},{802,16,24},{806,16,23},{808,14,23},{812,18,24},{814,20,24},{818,17,24},{820,20,24},{824,16,24},{826,21,24},{830,22,25},{832,22,25},{836,18,25},{838,17,25},{842,18,25},{844,17,25},{848,15,25},{854,20,25},{856,19,25},{860,18,25},{862,17,25},{866,17,25},{868,21,25},{872,18,25},{874,19,25},{878,14,25},{884,21,26},{886,18,26},{890,23,26},{892,19,26},{896,20,26},{898,19,26},{902,15,26},{904,17,26},{908,15,26},{914,20,26},{916,18,26},{920,23,26},{922,20,26},{926,18,26},{928,18,26},{932,17,26},{934,20,26},{938,18,26},{940,24,26},{944,18,27},{946,20,27},{950,25,27},{952,23,27},{956,19,27},{958,22,27},{962,16,27},{964,18,27},{968,17,27},{974,17,27},{976,19,27},{980,26,27},{982,17,27},{986,20,27},{988,23,27},{992,13,28},{994,25,28},{998,17,28} |